What is the time integral of current?

Current I is the amount of charge dQ transferred per unit time dt. In other words, I = dQ/dt. Your integral is the cummulative charge Q transferred from time = 0 to time = t.

What is an integral of a force with time?

In classical mechanics, impulse (symbolized by J or Imp) is the integral of a force, F, over the time interval, t, for which it acts. Since force is a vector quantity, impulse is also a vector quantity.

Is time a derivative?

A common occurrence in physics is the time derivative of a vector, such as velocity or displacement. In dealing with such a derivative, both magnitude and orientation may depend upon time.

Is the integral of voltage current?

The capacitance may be defined by the voltage-current relationship: A time-constant voltage across a capacitor results in zero current passing through it; a capacitor is therefore an open circuit to DC. …

What is the integral of a force vs time graph?

Impulse is the time integral of force as a function of time. The area under the curve of a graph of force vs. time is the impulse.

What is a time derivative in physics?

Time derivatives are a key concept in physics. For example, for a changing position , its time derivative is its velocity, and its second derivative with respect to time, , is its acceleration. Even higher derivatives are sometimes also used: the third derivative of position with respect to time is known as the jerk.

What is the difference between time integral and time derivative?

The correct terms are time integral (I) and time derivative (D) or derivative with respect to time. P represents the measurement of error. I represents the time integral of P; D is the derivative of P with respect to time.

What is the integral of position with respect to time?

Within the framework of differential geometry, “the integral of position with respect to time” has no mathematical (much less physical) meaning. Any useful definition of “the integral of position with respect to time” will require a fundamental reformulation of the notion of position.

What is the significance of the time integral of voltage?

It is because of the power of the time integral in general that i expected to be able to get something useful from my voltage-time data. It depends upon what the Voltage you are measuring represents as to what its significance is, surely. Why are you measuring Volts in the first place?

What is the integral of acceleration with respect to time?

The integral of acceleration with respect to time is velocity. The integral of velocity with respect to time is position. What is the integral of position with respect to time, and what does it mean?